1986
DOI: 10.1029/jc091ic07p08487
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Energy and action flow through the internal wave field: An eikonal approach

Abstract: The energy and action flow through the small-scale part of the oceanic internal wave field is modeled by use of the eikonal technique, which is not subject to a weak interaction assumption. Both Monte Carlo calculations and a simplified model are presented and found to agree. It is found that the action flows toward slightly higher frequency (and thus the waves gain energy), in striking contrast to weak interaction predictions of a strong frequency decrease. The energy dissipation scales with depth as N 2 cosh… Show more

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Cited by 330 publications
(268 citation statements)
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“…which is consistent with the dynamical models introduced by Henyey et al (1986); McComas and Muller (1981). This equation was substituted for term IV in the near-inertial kinetic energy equation (2.6) under the assumption that the dissipation is local in frequency space, i.e.…”
Section: Discussionsupporting
confidence: 54%
“…which is consistent with the dynamical models introduced by Henyey et al (1986); McComas and Muller (1981). This equation was substituted for term IV in the near-inertial kinetic energy equation (2.6) under the assumption that the dissipation is local in frequency space, i.e.…”
Section: Discussionsupporting
confidence: 54%
“…This is based on theoretical behavior of internal waves of large vertical wavenumber propagating within a field of internal waves having the Garrett-Munk (GM) internal wave spectrum (Garrett and Munk, 1972;Garrett and Munk, 1975;Munk, 1981). The large-wavenumber waves refract and have evolving vertical wavenumber, intrinsic frequency, group velocity, energy density, etc, and are predicted to dissipate in a manner explained by Henyey, Wright and Flatté (1986). The expression is…”
Section: Data Collection and Data Analysis Methodsmentioning
confidence: 99%
“…Nonlinear wave-wave interaction theory has been invoked by McComas and Müller (1981) and Henyey et al (1986) to model the energy flux through the internal wave spectrum to small wavelengths, and thus to turbulence. The energy fluxP to short waves approximately equals the energy flux through the turbulence cascade and the turbulent dissipation rate ε.…”
Section: Basic Dynamic Considerationsmentioning
confidence: 99%